This paper is inspired by the goal of understanding vector bundles on perfectoid spaces, and how they behave under the so called tilting correspondence of Scholze [1]}. To do so, we develop a perfectoid analog of projective geometry. We study the perfectoid analog of projective space defined in [1]}, which we call projectivoid space and denote by \(^{n,}\) , and show that maps from a perfectoid space \(X\)  to \(^{n,}\)  correspond to line bundles on \(X\)  together with some extra data, giving an analog to the classical theory of maps to projective space.
